activity
20182026
most citedNew directions in algebraic statistics: Three challenges from 2023

1 citations · 1 across the 8 of their papers we have counts for

collaborators

9 papers

q-bio.PE2026

Identifiability of phylogenetic networks and quintet concordance factors

Joseph Cummings, Maize Curiel, Bryan Currie +3

Several statistical methods of phylogenetic network inference and testing for non-tree-like relationships are based on assessing genomic data through quartet Concordance Factors, t…

math.AG2026

Common Real Secants to Pairs of Real Twisted Cubic Curves

Saima Aslam, Matthew Faust, Jonathan D. Hauenstein +5

It is well established that a general pair of twisted cubic curves in complex projective space has ten common secant lines. As an initial investigation, we show that the monodromy…

math.CO2025

The poset of maximal tubings of the cycle graph is a lattice

Ben Adenbaum, Emily Barnard, Max Hlavacek +4

The poset of maximal tubings of a graph generalizes several well-known and remarkable partial orders. Notable examples include the weak Bruhat order and the Tamari lattice, posets…

q-bio.PE2025

Identifiability of Large Phylogenetic Mixtures for Many Phylogenetic Model Structures

Bryson Kagy, Seth Sullivant

Identifiability of phylogenetic models is a necessary condition to ensure that the model parameters can be uniquely determined from data. Mixture models are phylogenetic models whe…

q-bio.PE2025

Methodological considerations for semialgebraic hypothesis testing with incomplete U-statistics

David Barnhill, Marina Garrote-López, Elizabeth Gross +4

Recently, Sturma, Drton, and Leung proposed a general-purpose stochastic method for hypothesis testing in models defined by polynomial equality and inequality constraints. Notably,…

math.ST2024★ 1 cited

New directions in algebraic statistics: Three challenges from 2023

Yulia Alexandr, Miles Bakenhus, Mark Curiel +11

In the last quarter of a century, algebraic statistics has established itself as an expanding field which uses multilinear algebra, commutative algebra, computational algebra, geom…

math.CO2024

Equidistant Circular Split Networks

Bryson Kagy, Seth Sullivant

Phylogenetic networks are generalizations of trees that allow for the modeling of non-tree like evolutionary processes. Split networks give a useful way to construct networks with…

math.FA2019

Phase Transition in the One-bit Johnson-Lindenstrauss Lemma

Amadou Bah, Bryson Kagy, Emily Smith

The Johnson-Lindenstrauss Lemma (J-L Lemma) is a cornerstone of dimension reduction techniques. We study it in the one-bit context, namely we consider the unit sphere $ \mathbb S ^…

math.CO2018

An analysis of a fair division protocol for drawing legislative districts

Jessica De Silva, Brady Gales, Bryson Kagy +1

Landau, Reid, and Yershov [A Fair Division Solution to the Problem of Redistricting, \textit{Social Choice and Welfare}, 2008] propose a protocol for drawing legislative districts…